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  2. This proof structure allows us to prove that a property is not true by pro-viding an example where it does not hold. For example, to prove that not all triangles are obtuse", we give the following counter example: the equilateral triangle having all angles equal to sixty. In this case, there are in nitely many counterexample.
    www.math.toronto.edu/writing/Counterexample.pdf
    A proof by counterexample is not technically a proof. It is merely a way of showing that a given statement cannot possibly be correct by showing an instance that contradicts a universal statement. For example, if you are trying to prove the statement "All cheesecakes are baked in Alaska."
    en.wikibooks.org/wiki/Mathematical_Proof/Methods…
     
  3. People also ask
    What is an example of a counterexample?A counterexample is a specific example for which a statement is untrue. The existence counterexample proves the statement is false, even if it is often, mostly, or almost entirely true. Counterexamples are incredibly important for logic, which is, in turn, important because it provides the foundation for almost all mathematics. This section covers:
    What is a proof by counterexample?A proof by counterexample is not technically a proof. It is merely a way of showing that a given statement cannot possibly be correct by showing an instance that contradicts a universal statement. For example, if you are trying to prove the statement "All cheesecakes are baked in Alaska."
    What is a counterexample to a mathematical statement?A counterexample to a mathematical statement is an example that satisfies the statement's condition (s) but does not lead to the statement's conclusion. Identifying counterexamples is a way to show that a mathematical statement is false. When identifying a counterexample, Identify the condition and conclusion of the statement.
    How do you identify a counterexample?Identifying counterexamples is a way to show that a mathematical statement is false. When identifying a counterexample, Identify the condition and conclusion of the statement. Eliminate choices that don't satisfy the statement's condition. For the remaining choices, counterexamples are those where the statement's conclusion isn't true.
     
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